The phrase "arguments are defined" is correct and usable in written English.
It can be used in contexts where you are explaining or clarifying the meaning or parameters of arguments, such as in a discussion about logic, programming, or debate.
Example: "In this paper, we will explore how arguments are defined in formal logic and their implications for reasoning."
Alternatives: "arguments are specified" or "arguments are outlined".
In many fuzzy models, membership functions with multiple arguments are defined as the product of simpler ones, where all possible combinations of such products conform a fuzzy partition.
A non-strict function is a function that may yield a value even if not all of its arguments are defined.
The dual function, dual problem, and optimal dual arguments are defined as in (22)–(25) by replacing ℒ ( r, p, α, λ, μ ) for ℒ ( x, p, Λ ).
Similarly, operations and functions are specified purely extensionally; that is, n-place relations are defined as classes of n-tuples, and functions taking n arguments are defined as classes of (n+1 -tuples.
One important aspect affecting the computational complexity of these problems concerns whether the admissibility of an argument is defined with respect to 'preferred' or 'stable' semantics.
Arguments from evidence are defined as attempts to justify claims using both evidence and reasoning connected to a scientific model or theory (Krajcik and McNeill, 2009) or from everyday ideas about how the world works for less-sophisticated students.
The arguments ntree, mtry and nodesize are defined by the number of trees, the number of input variables tried at each split and the minimum size of the terminal nodes, respectively.
and the optimal dual variables are defined as the arguments that achieve the minimum in (24) Λ ∗ : = arg min Λ ≥ 0 g.
The included thirty-one criteria are all single not-overlapping arguments to prioritize health interventions and are defined in Table 2. Here, we will give the rationale used for a selection of the criteria considered.
Each of two symmetric L × L matrices B ∑ and B Δ in the arguments of p(B ∑, B Δ) are defined by L ⋅ (L + 1)/2 parameters, so the number of such parameters in matrix B V (24) is equal to L ⋅ (L + 1) that exactly coincides with the number of parameters that determine matrix A rp (21).
"Visual" arguments have been defined as arguments which are conveyed, at least in part, through non-verbal visual images.
